How to make a square snowflake
Want to make square snowflakes? Scientists have created a new type of ice they call "square ice," which forms a cube-shaped pattern, with water molecules arranged in neatly aligned rows. Scientists formed these crystals – which occur at room temperature – by squeezing tiny amounts of water
From playlist Materials and technology
Physics - Mechanics: Fluid Statics: Buoyance Force (4 of 9) Fraction Above the Surface
Visit http://ilectureonline.com for more math and science lectures! In this video I will calculate the fraction of the volume of an iceberg that is above the surface of the water. Next video can be found at: https://youtu.be/jREdutpZe9E
From playlist PHYSICS 33.5 BUOYANCY FORCE
The Third Law of Thermodynamics: Absolute Zero
Brr, it's so cold today! Could it get any colder? Is there a coldest possible temperature? Yes, there is! That seems strange, but now we know that temperature is just a measure of kinetic energy, so zero kinetic energy must mean zero temperature! Let's learn more about this winter wonderla
From playlist Classical Physics
The Constant of Integration is ALWAYS Zero
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys The Constant of Integration is ALWAYS Zero
From playlist Math Magic
How an Equilibrium Constant varies with Temperature - Thermodynamics - Physical Chemistry
Deriving a quantitative relationship to show how an equilibrium constant varies with temperature and so showing were Le Chatelier's Principle comes from in this context. Along the way, the Gibbs-Helmholtz van't Hoff equations are derived and used. My video for deriving the thermodynamics
From playlist Introductory Thermodynamics
Solving The Ice Cube Problem In Calculus (Related Rates)!! #Calculus #Math #Physics #Engineering #NicholasGKK #Shorts
From playlist Calculus
Karoly Boroczky - Equality in the Reverse Brascamp Lieb Inequality - IPAM at UCLA
Recorded 07 February 2022. Karoly Boroczky of the Renyi Institute of Mathematics presents "Equality in the Reverse Brascamp Lieb Inequality" at IPAM's Calculus of Variations in Probability and Geometry Workshop. Abstract: The Reverse Brascamp Lieb inequality is a generalization of the Pre
From playlist Workshop: Calculus of Variations in Probability and Geometry
Determine the Volume of a Cube (Decimals)
This video explains how to determine the volume of a rectangular cube. http://mathispower4u.com
From playlist Volume and Surface Area (Geometry)
High density phases of hard-core lattice particle systems - Ian Jauslin
Members' Seminar Topic: High density phases of hard-core lattice particle systems Speaker: Ian Jauslin Affiliation: Member, School of Mathematics Date: October 30, 2017 For more videos, please visit http://video.ias.edu
From playlist Mathematics
Geordie Williamson: Langlands and Bezrukavnikov II Lecture 22
SMRI Seminar Series: 'Langlands correspondence and Bezrukavnikov’s equivalence' Geordie Williamson (University of Sydney) Abstract: The second part of the course focuses on affine Hecke algebras and their categorifications. Last year I discussed the local Langlands correspondence in bro
From playlist Geordie Williamson: Langlands correspondence and Bezrukavnikov’s equivalence
Temperature! Leanback #3 -- Part 6
CLICK TO START: http://www.youtube.com/watch?v=HVb7XzTbl2k&playnext=1&list=PL5B111EE10D69CD6E Embed code is here: http://textbin.com/3p533
From playlist TEMPERATURE SCIENCE!
The adjoint Brascamp-Lieb inequality - Terence Tao
Analysis and Mathematical Physics Topic: The adjoint Brascamp-Lieb inequality Speaker: Terence Tao Affiliation: University of California, Los Angeles Date: March 08, 2023 The Brascamp-Lieb inequality is a fundamental inequality in analysis, generalizing more classical inequalities such a
From playlist Mathematics
Michael Walter: "Quantum Brascamp-Lieb Dualities"
Entropy Inequalities, Quantum Information and Quantum Physics 2021 "Quantum Brascamp-Lieb Dualities" Michael Walter - Universiteit van Amsterdam Abstract: Brascamp-Lieb inequalities are entropy inequalities which have a dual formulation as generalized Young inequalities. In this work, we
From playlist Entropy Inequalities, Quantum Information and Quantum Physics 2021
Coordinate Scaling Constraints in Density and Density- Matrix Functional Theories
Mel Levy, Tulane University, USA
From playlist Distinguished Visitors Lecture Series
Physics - Thermodynamics: (3 of 8) Freezing Point Of Water
Visit http://ilectureonline.com for more math and science lectures! In this video I will explain and show you how to calculate the freezing point of water (ice) through pressure.
From playlist PHYSICS 25 THERMODYNAMICS AND WATER
A Lieb-Schultz-Mattis type theorem without continuous symmetry by Hal Tasaki
PROGRAM THERMALIZATION, MANY BODY LOCALIZATION AND HYDRODYNAMICS ORGANIZERS: Dmitry Abanin, Abhishek Dhar, François Huveneers, Takahiro Sagawa, Keiji Saito, Herbert Spohn and Hal Tasaki DATE : 11 November 2019 to 29 November 2019 VENUE: Ramanujan Lecture Hall, ICTS Bangalore How do is
From playlist Thermalization, Many Body Localization And Hydrodynamics 2019
Robert Seiringer: The local density approximation in density functional theory
We present a mathematically rigorous justification of the Local Density Approximation in density functional theory. We provide a quantitative estimate on the difference between the grand-canonical Levy-Lieb energy of a given density (the lowest possible energy of all quantum st
From playlist Mathematical Physics
Carl Friedrich Gauss Prize 2022 Elliott H. Lieb
The Gauss prize is awarded to Elliott H. Lieb for deep mathematical contributions of exceptional breadth which have shaped the fields of quantum mechanics, statistical mechanics, computational chemistry, and quantum information theory.
From playlist IMU Awards
Liquid Crystals and the Heilmann-Lieb Conjecture - Ian Jauslin
https://www.ias.edu/events/friends-lunch-member-jauslin More videos on http://video.ias.edu
From playlist Friends of the Institute
Related Rates The Surface Area of a Cube
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Related Rates The Surface Area of a Cube. All edges of a cube are expanding at a rate of 5 centimeters per second. How fast is the surface area changing when each edge is 3 centimeters?
From playlist Calculus